1. The problem asks to write each number as a product of its prime factors. 2. Prime factorization means expressing a number as a product of prime numbers only. 3. To do this, start dividing the number by the smallest prime (2) and continue dividing by primes until the quotient is 1. 4. For example, if the number is 60: 5. Divide 60 by 2: $$60 \div 2 = 30$$ 6. Divide 30 by 2: $$30 \div 2 = 15$$ 7. 15 is not divisible by 2, try next prime 3: $$15 \div 3 = 5$$ 8. 5 is a prime number, so stop here. 9. The prime factorization of 60 is: $$2 \times 2 \times 3 \times 5 = 2^{2} \times 3 \times 5$$ 10. This method applies to any number you want to factor into primes. Since no specific numbers were given, this is the general method to write any number as a power product of its prime factors.